Enchao Bi

activity

20152018

ε

-function on some Hartogs type domains over bounded symmetric domains and its applications

8 citations · 8 across the 5 of their papers we have counts for

collaborators

5 papers

math.CV2018

Rigidity of proper holomorphic mappings between generalized Fock-Bargmann-Hartogs domains

Enchao Bi, Zhenhan Tu

A generalized Fock-Bargmann-Hartogs domain $D_{n}^{m, p}$ is defined as a domain fibered over $C^{n}$ with the fiber over $z \in C^{n}$ being a gene…

math.CV2018

The Kobayashi pseudometric for the Fock-Bargmann-Hartogs domain and its application

Enchao Bi, Guicong Su, Zhenhan Tu

The Fock-Bargmann-Hartogs domain $D_{n, m}$ in $C^{n + m}$ is defined by the inequality $∥ w ∥^{2} < e^{- ∥ z ∥^{2}},$ where $(z, w) \in C^{n} \times C^{m}$ , which is an…

math.CV2018★ 8 cited

Rawnsley's $ε$ -function on some Hartogs type domains over bounded symmetric domains and its applications

Enchao Bi, Zhiming Feng, Guicong Su +1

The purpose of this paper is twofold. Firstly, we will compute the explicit expression of the Rawnsley's $ε$ -function $ε_{(α, g (μ; ν))}$ of $\big(\big(\prod_{j=1}…

math.CV2017

Remarks on the canonical metrics on the Cartan-Hartogs domains

Enchao Bi, Zhenhan Tu

The Cartan-Hartogs domains are defined as a class of Hartogs type domains over irreducible bounded symmetric domains. For a Cartan-Hartogs domain $Ω^{B} (μ)$ endowed with the natura…

math.CV2015

Balanced metrics on the Fock-Bargmann-Hartogs domains

Enchao Bi, Zhiming Feng, Zhenhan Tu

The Fock-Bargmann-Hartogs domain $D_{n, m} (μ)$ ( $μ > 0$ ) in $C^{n + m}$ is defined by the inequality $∥ w ∥^{2} < e^{- μ ∥ z ∥^{2}},$ where $(z, w) \in C^{n} \times C^{m}$ ,…